We present a structural mapping between quantum error correction (QEC) and the Riemann Hypothesis (RH), discovered through geometric synthesis on an E8-constrained lattice. The mapping identifies precise correspondences: the critical line Re(s) = 1/2 as a code space, the functional equation as a stabilizer operator, the explicit formula as syndrome extraction, and the zero-free region width as code distance. Under this framework, the Riemann Hypothesis is equivalent to the statement that the prime number distribution encodes information in a topologically protected code with infinite distance — no finite perturbation of the arithmetic structure can displace a non-trivial zero from the critical line. Three structural conjectures are proposed: (1) the functional equation acts as a stabilizer operator whose +1 eigenspace is the critical line; (2) the explicit formula is structurally equivalent to quantum syndrome extraction; (3) RH is equivalent to the "prime number code" having infinite code distance. The framework was discovered through three successive geometric synthesis runs (2,534 bridges across 1,861 nodes) using the Genesis Engine, an E8-lattice-constrained FHRR system. A literature search confirms no prior work connecting quantum error correction to the Riemann Hypothesis as a proof framework. This paper presents a structural framework and conjectures, not a proof. The mathematical formalization remains open.
Gedas Mekšriūnas (Mon,) studied this question.